🎞 Why Stock Markets Crash?
http://www.aparat.com/v/h5HYd
https://www.youtube.com/watch?v=l-ohH1DGqRs
#complex_systems#stock_market#sornette#predict#crash
http://www.aparat.com/v/h5HYd
https://www.youtube.com/watch?v=l-ohH1DGqRs
#complex_systems#stock_market#sornette#predict#crash
آپارات - سرویس اشتراک ویدیو
Didier Sornette, Reflexivity-endogeneity pervades financial markets from high fr
Instabilities in financial markets
Simposio per il 202° anniversario del decreto di fondazione della Scuola Normale Superiore
19 ottobre 2012, Scuola Normale Superiore
Simposio per il 202° anniversario del decreto di fondazione della Scuola Normale Superiore
19 ottobre 2012, Scuola Normale Superiore
A predictor of financial crisis based on statistical methods
http://tasmania.ethz.ch/pubfco/fco.html
#crash#stock_market#sornette#financial_crisis_observatory
http://tasmania.ethz.ch/pubfco/fco.html
#crash#stock_market#sornette#financial_crisis_observatory
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What is Critical Slowing Down?
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Mesmerizing drone and aerial video shows sharks swimming through massive schools of fish
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Visualizing Frustration: Through the Spinning Glass.webm
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Visualizing Frustration: Through the Spinning Glass
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Visualizing Frustration: Through the Spinning Glass.webm
🔹 Visualizing Frustration:
Through the Spinning-Glass
Randy Andrews Mentor: Ruben Andrist
August 15, 2014
📄 http://samoa.santafe.edu/media/cms_page_media/583/randypaper.pdf
Through the Spinning-Glass
Randy Andrews Mentor: Ruben Andrist
August 15, 2014
📄 http://samoa.santafe.edu/media/cms_page_media/583/randypaper.pdf
🔖 An exact method for computing the frustration index in signed networks using binary programming
Samin Aref, Andrew J. Mason, Mark C. Wilson
🔗 https://arxiv.org/pdf/1611.09030
📌 ABSTRACT
Computing the frustration index of a signed graph is a key to solving problems in different fields of research including social networks, physics, material science, and biology. In social networks the frustration index determines network distance from a state of structural balance. Although the definition of frustration index goes back to 1960, an exact algorithmic computation method has not yet been proposed. The main reason seems to be the complexity of computing the frustration index which is closely related to well-known NP-hard problems such as MAXCUT.
New quadratic and linear binary programming models are developed to compute the frustration index exactly. We introduce several speed-up techniques involving prioritised branching, local search heuristics, and valid inequalities inferred from graph structural properties. The computational improvements achieved by implementing the speed-up techniques allow us to calculate the exact values of the frustration index by running the optimisation models in Gurobi solver.
The speed-up techniques make our models capable of processing graphs with thousands of nodes and edges in seconds on inexpensive hardware. The solve time and solution quality comparison against the literature shows the superiority of our models in both random and real signed networks.
Samin Aref, Andrew J. Mason, Mark C. Wilson
🔗 https://arxiv.org/pdf/1611.09030
📌 ABSTRACT
Computing the frustration index of a signed graph is a key to solving problems in different fields of research including social networks, physics, material science, and biology. In social networks the frustration index determines network distance from a state of structural balance. Although the definition of frustration index goes back to 1960, an exact algorithmic computation method has not yet been proposed. The main reason seems to be the complexity of computing the frustration index which is closely related to well-known NP-hard problems such as MAXCUT.
New quadratic and linear binary programming models are developed to compute the frustration index exactly. We introduce several speed-up techniques involving prioritised branching, local search heuristics, and valid inequalities inferred from graph structural properties. The computational improvements achieved by implementing the speed-up techniques allow us to calculate the exact values of the frustration index by running the optimisation models in Gurobi solver.
The speed-up techniques make our models capable of processing graphs with thousands of nodes and edges in seconds on inexpensive hardware. The solve time and solution quality comparison against the literature shows the superiority of our models in both random and real signed networks.